Question

determine a series of transformations that would map figure s onto figure t.

Explanation:

Step1: Identify Horizontal Translation

To move Figure S to the right so that its x - coordinates align with Figure T, we calculate the horizontal shift. The leftmost point of Figure S is at \(x=-8\) and the leftmost point of Figure T is at \(x = 1\). The horizontal shift \(h=1-(-8)=9\) units to the right. So we translate Figure S 9 units to the right.

Step2: Check for Other Transformations (if needed)

After translating Figure S 9 units to the right, we observe that the orientation and size of the figure match Figure T. So no other transformations (like rotation, reflection, or dilation) are needed.

Answer:

First, translate Figure S 9 units to the right. (Note: Depending on the specific vertices, another possible sequence could involve a combination, but translation 9 units right is a valid series of transformations here.)